Abstract

AbstractGiven a set of strings, the subsequence automaton accepts all subsequences of these strings. We will derive a lower bound for the maximum number of states of this automaton. We will prove that the size of the subsequence automaton for a set of k strings of length n is Ω(n k) for any k≥ 1. It solves an open problem posed by Crochemore and Troníček [2] in 1999, in which only the case k≤ 2 was shown.

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